Inductance Converter Calculator

Convert between inductance units instantly with our advanced calculator. Perfect for electronics, RF design, and power systems.
Unit Converter
Inductor Calculator
Applications

Inductance Unit Converter

Enter a value in any field to convert between all units

10 μH
100 μH
1 mH
1 H
pH
nH
μH
mH
H
kH
Show scientific notation

Inductor Visualization

Visual representation of inductance magnitude

No value entered

Inductance Conversion Formulas

1 H = 1,000 mH = 1,000,000 μH
1 μH = 1,000 nH = 1,000,000 pH
1 kH = 1,000 H = 1,000,000 mH

Note: The inductor shows relative size based on inductance value.

Inductor Design Calculator

Calculate inductance for different coil types

Air Core Solenoid Calculator

Formula: L = (μ₀ × N² × A) / l
Where N = turns, A = area, l = length

Buck Converter Inductor Calculator

Formula: L = (Vin × D × (1-D)) / (fsw × ΔIL)
Where D = duty cycle, fsw = switching frequency

Inductor Selection Tips

When selecting an inductor for your design, consider these important factors:

  • Saturation Current: Choose an inductor with a saturation current rating higher than your peak current
  • DCR (DC Resistance): Lower DCR means less power loss, but typically requires larger inductors
  • Size Constraints: Higher inductance values generally require larger physical components
  • Operating Frequency: Higher frequencies allow for smaller inductors but may increase core losses
  • Temperature Rise: Consider the self-heating effect, especially in high-current applications

Inductors in Real-World Applications

Understanding inductance in various fields and industries

Power Electronics

In power electronics, inductors are critical components in:

  • DC-DC Converters: Buck (step-down) converters typically use 1-100 μH inductors
  • Boost Converters: Step-up converters often require 10-1000 μH inductors
  • Power Factor Correction: PFC circuits use 1-10 mH inductors
  • EMI Filters: Common mode chokes range from 1-100 mH

The inductor in a switching converter stores energy during the switch-on period and releases it during the switch-off period, maintaining current flow to the load.

RF and Communications

RF applications use inductors for:

  • Impedance Matching: Typically 1-100 nH inductors
  • Oscillator Circuits: 10 nH - 10 μH depending on frequency
  • RF Filters: Band-pass and band-stop filters use precisely tuned inductors
  • RF Chokes: Prevent RF signals from entering DC power lines

In RF design, the self-resonant frequency (SRF) of the inductor is critical - it must be well above the operating frequency.

Power Distribution

Power systems use large inductors for:

  • Line Reactors: 1-100 mH inductors reduce harmonics and protect equipment
  • Transformers: Utilize mutual inductance, typically measured in henries
  • Harmonic Filters: Tuned LC filters use specific inductance values to target harmonic frequencies
  • Current Limiting: Series inductors limit fault currents in power systems

Automotive Electronics

Modern vehicles use inductors in:

  • DC-DC Converters: Converting battery voltage to various system voltages
  • Motor Drivers: PWM control circuits for electric motors
  • LED Lighting: Current regulators for LED headlights and interior lighting
  • EMI Suppression: Reducing electromagnetic interference in sensitive circuits

Automotive-grade inductors must withstand harsh environments, temperature extremes, and vibration.

About Inductance Units

Inductance is a property of an electrical conductor by which a change in current through it induces an electromotive force (EMF) in both the conductor itself and in any nearby conductors.

The SI unit of inductance is the henry (H), named after Joseph Henry. For practical applications, we use various multiples and submultiples of the henry:

Working With Inductance Units in Practice

Inductance values map closely onto frequency: the higher the frequency, the smaller the inductance that matters.

The practical consequence of the nanohenry end is worth stating plainly: a 10 nH stray inductance carrying a current changing at 100 A/µs develops v = L di/dt = 1 V. Multiply that by the switching speeds of modern wide-bandgap devices and layout stops being cosmetic.

The SI prefixes you will actually meet

PrefixSymbolFactor
picop10−12
nanon10−9
microµ10−6
millim10−3
kilok103
megaM106
gigaG109

Two conventions cause real errors. Case matters: m is milli and M is mega, a factor of a billion apart, so writing mW when MW is meant is not a typo anyone can shrug off. And µ is frequently written as u because it is easier to type — 10uF and 10µF mean the same thing, and the substitution is universal enough in datasheets and schematics to be treated as standard.

Engineering notation — exponents restricted to multiples of three — exists precisely so that every value maps onto a prefix. It is why components are specified as 4.7 kΩ rather than 0.0047 MΩ, and why keeping values in that form makes mental arithmetic and cross-checking far easier.

Frequently Asked Questions

How much inductance does a PCB trace have?

Roughly 1 nH per millimetre of length, varying with width and proximity to a return plane. It is negligible at mains frequency but dominant at switching edges.

Why does stray inductance cause voltage spikes?

Because v = L di/dt. Even 10 nH develops a volt when current changes at 100 A/µs, and fast switching devices routinely exceed that rate.

What is the difference between m and M?

m is milli, meaning one thousandth, and M is mega, meaning one million. They differ by a factor of a billion, so case must be written carefully.

Why is µ sometimes written as u?

Because µ is awkward to type on many keyboards and did not survive older character encodings. Writing 10uF for 10µF is standard practice in datasheets and schematics.

What is engineering notation?

Scientific notation restricted to exponents that are multiples of three, so that every value corresponds to an SI prefix. It is why components are quoted as 4.7 kΩ rather than 0.0047 MΩ.

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